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On stochastic inequalities and dependence orderings
Applied Mathematics and Computation, 2003zbMATH Open Web Interface contents unavailable due to conflicting licenses.
exaly +3 more sources
Inequalities for fractional integral with the use of stochastic orderings
Applied Mathematics and ComputationzbMATH Open Web Interface contents unavailable due to conflicting licenses.
Tomasz Szostok, Abayomi Dennis Epebinu
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Inequality Orderings, Normalized Stochastic Dominance, and Statistical Inference
Journal of Business and Economic Statistics, 2000This article derives large-sample properties and provides asymptotically distribution-free statistical inference procedures for an alternative approach to inequality orderings—normalized stochastic dominance (NSD). NSD is a straightforward extension of standard dominance techniques.
Buhong Zheng +2 more
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Stochastic Ordering Inequalities in Parallel and Series Systems with Gumble Distributed Components
Calcutta Statistical Association Bulletin, 2022The stochastic comparisons of parallel and series systems are worthy of study. In this article, we present some stochastic comparisons of parallel and series systems having independent components from Gumble distribution which is also known as an extreme value type-I distribution with two parameters (one location and one shape).
Surojit Biswas, Nitin Gupta
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Mathematics and Computers in Simulation, 2022
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Ahmed S. Hendy +2 more
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Ahmed S. Hendy +2 more
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Uniform stochastic ordering and related inequalities
Canadian Journal of Statistics, 1982AbstractStochastic order between univariate random variates may be called uniform when such order persists under conditioning to a broad family of intervals. The ordering is local when it holds for any finite interval (a, b), however small. Local order in multivariate settings has been described by Whitt (1980, 1981), by Karlin and Rinott (1980), and ...
Keilson, Julian, Sumita, Ushio
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Communications in Nonlinear Science and Numerical Simulation, 2022
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Baasansuren Jadamba +3 more
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Baasansuren Jadamba +3 more
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Commun. Nonlinear Sci. Numer. Simul., 2023
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C. Dineshkumar 0001 +4 more
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C. Dineshkumar 0001 +4 more
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